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Publications Influence

The least square values and the shapley value for cooperative TU games

- I. Dragan
- Mathematics
- 1 June 2006

The main result proved in this paper is the fact that any Least Square Value is the Shapley value of a game obtained from the given game by rescaling. An Average per capita formula for Least Square… Expand

13 3

A note on minimizing the weighted sum of tardy and early completion penalties in a single machine: A case of small common due date

- B. Alidaee, I. Dragan
- Mathematics
- 1 February 1997

This paper studies the problem of scheduling a set of n jobs on a single machine to minimize weighted absolute deviation of completion times from a common due date. It is assumed that weights of jobs… Expand

28 2

A procedure for finding the nucleolus of a cooperativen person game

- I. Dragan
- Mathematics, Computer Science
- Z. Oper. Research
- 1 August 1981

TLDR

23 2

Superadditivity for solutions of coalitional games

- I. Dragan, J. Potters, S. H. Tijs
- Mathematics
- 30 December 1989

Users may download and print one copy of any publication from the public portal for the purpose of private study or research You may not further distribute the material or use it for any… Expand

24 2- PDF

Multiweighted Shapley Values and Random Order Values

- I. Dragan
- Mathematics
- 1 March 1992

9 2

ON THE INVERSE PROBLEM FOR MULTIWEIGHTED SHAPLEY VALUES OF COOPERATIVE TU GAMES

- I. Dragan
- Mathematics
- 2012

In this paper, we solve the inverse problem for the class of Values of Cooperative TU games, called the Multiweighted Shapley Values, introduced in an earlier work of the author (see (2)): find out… Expand

6 2- PDF

On the Semivalues and the Least Square Values Average Per Capita Formulas and Relationships

- I. Dragan
- Mathematics
- 14 July 2006

In this paper, it is shown that both the Semivalues and the Least Square Values of cooperative transferable utilities games can be expressed in terms of n2 averages of values of the characteristic… Expand

4 1

On The Inverse Problem for Semivalues of Cooperative TU Games

- I. Dragan
- Mathematics
- 1 April 2002

The Semivalues were introduced axiomatically by Dubey et al [7], as weighted values of cooperative games. For transferable utility games (TU games), they obtained a formula for computing the… Expand

18 1

On the Computation of Semivalues for TU Games

- I. Dragan
- Mathematics
- 1 December 2008

1 1

Collinearity between the Shapley value and the egalitarian division rules for cooperative games

- I. Dragan, T. Driessen, Y. Funaki
- Mathematics, Economics
- 1994

For each cooperativen-person gamev and eachh∈{1, 2, ⋯,n}, letvh be the average worth of coalitions of sizeh andvhi the average worth of coalitions of sizeh which do not contain playeri∈N. The paper… Expand

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